用数学公式近似求解封闭排队网络

E. Q. Albuquerque
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引用次数: 0

摘要

给出了乘积型封闭排队网络近似解的一种实用方法。起点是归一化常数g的积分表示。这种方法首先由Mitra等人(1982)使用。提出了一个概念上更简单的解决方案。因此,内存空间需求大大降低,处理时间也非常短,即使在8位个人计算机上也是如此。这种方法的一个重要特点是复杂性不随链(类)的数量而增加,而只随非无限服务器站的数量而增加。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Approximate solution of closed queueing networks using mathematical formulae
A practical method which gives the approximate solution of product form closed queueing networks is developed. The starting point is the integral representation of the normalization constant G. This approach was first used by Mitra et al. (1982). A conceptually simpler solution is proposed. It follows that the memory space requirements are dramatically reduced and the processing time is quite small, even on eight-bit personal computers. An important feature of this approach is that the complexity does not grow with the number of chains (classes), but only with the number of noninfinite server stations.<>
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